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(Per.1) Slope, Slope of Parallel Lines, Slope of Perpendicular Lines
4, Alternate Interior Angles Theorem and Alteernate Exterior angles Theorem
7.Slope, Slopes of Parallel Lines & Slopes of Perpendicular Lines (3.4)
8.Write equations of Lines when given two points & Write equations of lines from a graph
alternate interior and alternate exterior angles converse
Alternate Interior Angles Theorem and Alternate Exterior Angles Theorem , 4
Angles Formed By Transversals
Angles formed by transversals, 4
Angles Formed by Transversals1
Corresponding Angles Post. & Consecutive Interior Angles Thm.
Corresponding Angles Postulate & Consecutive Interior Angles Thm (3.2)
Corresponding Angles Postulate and Consecutive Interior Angles Theorem
Equation of a line Period 7
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Mrs Clark's Suggeseted Problems
Parallel Postulate (3.1), Perpendicular Postulate (3.1), & Transitive Property of Parallel lines (3.3)
Parallel Postulate, Perpendicular Postulate and Transitive Property of Parallel Lines
Slope, Slopes of Parallel Lines, Slopes of Perpendicular Lines
thm 3.8 thm 3.9 thm 3.6
Thm 3.8, 3.9, and 3.10
Write an equation of a line that is parallel to a given line & Write an equation of a line that is perpendicular to a given line
Write equations of lines when given two points & Write equations of lines from a graph
Write equations of lines when given two points and write equations of lines from a graph
Write equations of lines when given two points and write equations of lines from a graph
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Emma Wheatley, Emmi Shearman, Katherine King, Makenzie Carter
Necessary Formulas:
1. Y=mx+b
2. (y-y1)=m(x-x1)
3.
y2-y1
x2-x1
4.
rise
run
imgres.jpg
imgres.jpeg
by Emma Wheatley
Emmi Shearman
The line through two distinct points
(x
1
, y
1
)
and
(x
2
, y
2
)
is given by
(1)
y = y1 + [(y2 - y1) / (x2 - x1)]·(x - x1),
where x1 and x2 are assumed to be different. In case they are equal, the equation is simplified to
x = x1
and does not require a second point.
Equation (1) can also be written as
y - y1 = [(y2 - y1) / (x2 - x1)]·(x - x1),
or even as
(x2 - x1)·(y - y1) = (y2 - y1)·(x - x1),
where one does not have to worry whether x1 = x2 or not. However, the simplest for me to remember is this
(y - y1)/(y2 - y1) = (x - x1)/(x2 - x1)
which is not as universal is the one before.
Practice Problems and Helpful websites.
Katherine King
Things to know
equation of line: y=mx+b
m is the slope
b is the y-intercept
The slope of a line - a measure of how fast the line "goes up" or "goes down".
A large slope means the line goes up or down really fast (a very steep line).
Small slopes means the line isn't very steep.
A slope of zero means the line has no steepness at all; it is perfectly horizontal.
Equation for the slope
Write the equation of the line when given the points (3,2) (7,4)
Answer : y = 1/2x+1/2
Websites
Help website 1
Help Website 2
Makenzie Carter
Formulas:
Slope: for a given two points, (x1, y1) and (x2, y2); m =
y2 - y1
x2 - x1
Slope- Intercept Equation: y = mx + b
Point- Slope Equation: for a given point (x1, y1) and slope, m, (y - y1) = m(x - x1)
Example:
Find the slope of the line
Work:
m =
y2 - y1
x2 - x1
m =
3 - (-3)
-3 - 1
m =
6
-4
m = -
3
2
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Emma Wheatley, Emmi Shearman, Katherine King, Makenzie Carter
Necessary Formulas:
1. Y=mx+b
2. (y-y1)=m(x-x1)
3. y2-y1
x2-x1
4. rise
run
by Emma Wheatley
Emmi Shearman
The line through two distinct points (x1, y1) and (x2, y2) is given by
where x1 and x2 are assumed to be different. In case they are equal, the equation is simplified to
and does not require a second point.
Equation (1) can also be written as
or even as
where one does not have to worry whether x1 = x2 or not. However, the simplest for me to remember is this
which is not as universal is the one before.
Practice Problems and Helpful websites.
Katherine King
Things to know
Write the equation of the line when given the points (3,2) (7,4)
Answer : y = 1/2x+1/2
Websites
Help website 1
Help Website 2
Makenzie Carter
Formulas:
Slope: for a given two points, (x1, y1) and (x2, y2); m = y2 - y1
x2 - x1
Slope- Intercept Equation: y = mx + b
Point- Slope Equation: for a given point (x1, y1) and slope, m, (y - y1) = m(x - x1)
Example:
Find the slope of the line
Work:
m = y2 - y1
x2 - x1
m = 3 - (-3)
-3 - 1
m = 6
-4
m = - 3
2